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http://www.sudoc.fr/121626407 |
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20190701120700.0 |
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|a 978-0-387-75933-3
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|b 2007939977
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|a (OCoLC)493871776
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|a 20080219h20082008k y0frey0103 ba
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|a eng
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|a US
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|a a a 001yy
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|a The mathematical theory of finite element methods
|f Susanne C. Brenner, L. Ridgeway Scott
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|a 3rd edition
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|a New York
|c Springer
|d copyright 2008
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|a 1 vol. (XVII-397 p.)
|c ill.
|d 24 cm
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| 225 |
2 |
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|a Texts in applied mathematics
|v 15
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| 320 |
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|a Bibliogr. p. [383]-391. Index
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| 327 |
| |
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|a Contient des exercices
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| 359 |
2 |
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|b 0. Basic concepts.
|b 1. Sobolev spaces.
|b 2. Variational formulation fo elliptic boundary value problems.
|b 3. The construction of a finite element space.
|b 4. Polynomial approximation theory of Sobolev spaces.
|b 5. n-Dimensional variation problems.
|b 6. Finite element multigrid methods.
|b 7. Additive Schwarz preconditioners.
|b 8. Max-norm estimates.
|b 9. Adaptive Meshes.
|b 10. Variational crimes.
|b 11. Applications to planar elasticity.
|b 12. Mixed methods.
|b 13. Iterative techniques for mixes methods.
|b 14. Applications of operators-interpolation theory.
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| 410 |
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| |
|0 013534580
|t Texts in applied mathematics
|x 0939-2475
|v 15
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| 452 |
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| |
|0 123737508
|t The Mathematical Theory of Finite Element Methods
|f Susanne C. Brenner, L. Ridgway Scott.
|e Version électronique de la troisième édition
|c New York, NY
|n Springer New York
|d 2008
|s Texts in Applied Mathematics
|y 978-0-387-75934-0
|
| 606 |
|
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|3 PPN027585360
|a Problèmes aux limites
|x Solutions numériques
|2 rameau
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| 606 |
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|3 PPN027315363
|a Éléments finis, Méthode des
|2 rameau
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|a QA379
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|a 65N30
|v 2000
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|3 PPN068951051
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|b Susanne C.
|4 070
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|3 PPN03347768X
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|b L. Ridgway
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